Book, Paragraph

 1      I,  4 |    attributes are (1) such as belong to their subject as elements
 2      I,  4 |      2) such that, while they belong to certain subjects, the
 3      I,  4 |    the subjects to which they belong are contained in the attribute’
 4      I,  4 |      Thus straight and curved belong to line, odd and even, prime
 5      I,  4 |       E.g. point and straight belong to line essentially, for
 6      I,  4 |    line essentially, for they belong to line as such; and triangle
 7      I,  4 |       when it can be shown to belong to any random instance of
 8      I,  4 |      which it can be shown to belong. Thus, e.g. (1) the equality
 9      I,  5 |  found: (2) when the subjects belong to different species and
10      I,  5 |   asked, "does this attribute belong to the subject of which
11      I,  7 |    for these qualities do not belong to lines in virtue of their
12      I,  9 |    the minor, the middle must belong to the same kind as the
13      I,  9 |    the attributes essentially belong. Thus, even these apparent
14      I,  16|   neither of those terms will belong to the other. It is, of
15      I,  21|      D is to be proved not to belong to C, then D has a further
16      I,  23|   another, it does not always belong to them in virtue of a common
17     II,  6 |  genuine unity and not merely belong to a single subject as do
18     II,  13|      set of individuals which belong to one species and are generically
19     II,  14| connected and what.properties belong to it. For example, as the
20     II,  16|      deciduous character will belong exclusively to a subject